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Solve for x. √2x+3= √6x-1 all numbers are under the rad sign
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\[\sqrt{2x+3}=\sqrt{6x-1}\] \[\sqrt{2x+3}^2=\sqrt{6x-1}^2 \implies \cancel{\sqrt{}}(2x+3)\cancel{^2}=\cancel{\sqrt{}}(6x-1)\cancel{^2}\] \[2x+3=6x-1\] \[-4x=-4\] \[x=1\]
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